Ray Optics, Fermat's Principle, and Applications to General Relativity - Info and Reading Options
By Volker Perlick

“Ray Optics, Fermat's Principle, and Applications to General Relativity” Metadata:
- Title: ➤ Ray Optics, Fermat's Principle, and Applications to General Relativity
- Author: Volker Perlick
“Ray Optics, Fermat's Principle, and Applications to General Relativity” Subjects and Themes:
- Subjects: ➤ Transmission - Light - General relativity (Physics) - Maxwell equations - Mathematical models - Lumière - Relativité générale (physique) - Propagation - Raum-Zeit - Wellenausbreitung - Maxwell, Équations de - Fermatsches Prinzip - Gravitationslinse - Licht - Modèles mathématiques - Optics - Physics - Relativity (Physics) - Mathematical physics - Magnetism - Electromagnetism - Relativity and Cosmology - Optics and Lasers Electromagnetism - Mathematical Methods in Physics - Magnetic Materials Magnetism
Edition Identifiers:
- The Open Library ID: OL9078238W
AI-generated Review of “Ray Optics, Fermat's Principle, and Applications to General Relativity”:
"Ray Optics, Fermat's Principle, and Applications to General Relativity" Description:
The Open Library:
This book is about the mathematical theory of light propagation in media on general-relativistic spacetimes. The first part discusses the transition from Maxwell's equations to ray optics. The second part establishes a general mathematical framework for treating ray optics as a theory in its own right, making extensive use of the Hamiltonian formalism. This part also includes a detailed discussion of variational principles (i.e., various versions of Fermat's principle) for light rays in general-relativistic media. Some applications, e.g. to gravitational lensing, are worked out. The reader is assumed to have some basic knowledge of general relativity and some familiarity with differential geometry. Some of the results are published here for the first time, e.g. a general-relativistic version of Fermat's principle for light rays in a medium that has to satisfy some regularity condition only.
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